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3Blue1Brown

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  1. Intro
  2. What is Wordle?
  3. Initial ideas
  4. But how does bitcoin actually work?
  5. The Bug
  6. The most unexpected answer to a counting puzzle
  7. But what is the Fourier Transform? A visual introduction.
  8. Introduction
  9. The hardest problem on the hardest test
  10. Exponential growth and epidemics
Show all 100 songs
  1. How the best first guess is chosen
  2. Simulating an epidemic
  3. Information theory basics
  4. This problem seems hard, then it doesn't, but it really is
  5. Fake sphere proof
  6. Fake pi = 4 proof
  7. Does this ruin the game?
  8. Incorporating word frequencies
  9. Final performance
  10. Fake proof that all triangles are isosceles
  11. How secure is 256 bit security?
  12. Solving Wordle using information theory
  13. Why do prime numbers make these spirals?
  14. The essence of calculus
  15. Where do convolutions show up?
  16. Why do colliding blocks compute pi?
  17. Group theory and why I love 808,017,424,794,512,875,886,459,904,961,710,757,005,754,368,000,000,000
  18. Oh, wait, actually the best Wordle opener is not “crane”…
  19. The pattern
  20. Visualizing quaternions (4d numbers) with stereographic projection
  21. Roots of polynomials
  22. The players
  23. Add two random variables
  24. Recap, the surprise pi
  25. What is a Hologram?
  26. Who cares about topology? (Inscribed rectangle problem)
  27. What does it feel like to invent math?
  28. But WHY is a sphere's surface area four times its shadow?
  29. To comb a hairy ball
  30. How to lie using visual proofs
  31. Why is pi here? And why is it squared? A geometric answer to the Basel problem
  32. Newton’s method
  33. Image processing
  34. Featured guests
  35. Moving average analogy
  36. How to start
  37. Moving averages
  38. Music And Measure Theory
  39. Large Language Models explained briefly
  40. Alice's initial thoughts
  41. Bayes theorem, and making probability intuitive
  42. The impossible chessboard puzzle
  43. The recording process
  44. Applications
  45. Misconceptions
  46. Polynomial multiplication
  47. A simple example
  48. Puzzle statement and motivation
  49. The fractal
  50. The unexpectedly hard windmill question (2011 IMO, Q2)
  51. Researchers thought this was a bug (Borwein integrals)
  52. How to analyze the blocks
  53. Piecing together the cube
  54. The Essence of Calculus, Chapter 1
  55. The print gallery
  56. A simplified Galton Board
  57. The boundary property
  58. Measuring runtime
  59. The more general uncertainty principle, beyond quantum
  60. Some light quantum mechanics (with minutephysics)
  61. Euler's formula with introductory group theory
  62. Surfaces with holes
  63. The state vector
  64. The game plan
  65. Alice, Bob, and the average shadow of a cube
  66. Qubits
  67. The general idea
  68. Simpler example
  69. Inscribed squares
  70. The generating function
  71. The simplest hologram
  72. Preface to the second edition
  73. Concluding thoughts
  74. Closing thoughts
  75. The main surface
  76. Quaternions and 3d rotation, explained interactively
  77. Dice simulations
  78. So why do colliding blocks compute pi?
  79. SoME1
  80. Why this puzzle is impossible
  81. The true distributions for sums
  82. Why 4d geometry makes me sad
  83. Intro example
  84. The Mandelbrot set
  85. The statistician's friend
  86. Conformal maps from complex analysis
  87. Bob's conclusion
  88. Winners
  89. The quick proof of Bayes' theorem
  90. The vibe of quantum algorithms

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